RPM to Rads Calculator









RPM to Rads Calculator

RPM to Rads Calculator









 

What is RPM to Rads Calculator?

RPM to Rads Calculator is an online tool that allows you to easily convert rotations per minute (RPM) to radians per second (Rad/s) and radians per minute (Rad/min). It is a useful tool for engineers, physicists, and mechanics who need to make such conversions on a regular basis.

How does the formula work?

The formula to convert RPM to Rads is straightforward:

Rad/s = RPM * 6.283185307 / 60

In this formula, 6.283185307 represents the constant value of 2 * pi, which is the ratio of the circumference of a circle to its diameter. Therefore, to convert RPM to Rad/s, we multiply the RPM value by 2 * pi and divide by 60, which is the number of seconds in a minute. Similarly, to convert RPM to Rad/min, we simply multiply the RPM value by 2 * pi.

Example

Suppose you want to convert 1200 RPM to Rad/s and Rad/min. Using the formula, we get:

Rad/s = 1200 * 6.283185307 / 60 = 125.6637061
Rad/min = 1200 * 6.283185307 = 753.9822368

Therefore, 1200 RPM is equivalent to 125.6637061 Rad/s and 753.9822368 Rad/min.

How to use the calculator?

Using the RPM to Rads Calculator is easy. Simply enter the RPM value in the input field and click the “Calculate” button. The calculator will then display the corresponding values in Rad/s and Rad/min in the output fields.

FAQs

What is RPM?

RPM stands for rotations per minute, which is a unit of measurement for rotational speed. It indicates the number of rotations or revolutions that occur in one minute.

What is Rad/s?

Rad/s stands for radians per second, which is a unit of measurement for angular velocity. It indicates the rate at which an object rotates around an axis in radians per second.

Why is the constant value in the formula 2 * pi?

The constant value in the formula is 2 * pi because radians are defined as the ratio of the arc length to the radius of a circle. Since the circumference of a circle is equal to 2 * pi * the radius, one full rotation around the circle corresponds to an angle of 2 * pi radians.

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